Full paper in PDF format:
$%M. Kabanava, Tempered Radon measures, Rev. Mat. Complut. 21 (2008), no. 2, 553–564.%$
|
|||||||
ABSTRACT
A tempered Radon measure is a -finite Radon measure in which generates a tempered distribution. We prove the following assertions. A Radon measure is tempered if, and only if, there is a real number such that is finite. A Radon measure is finite if, and only if, it belongs to the positive cone of . Then (equivalent norms).
Key words: Radon measure, tempered distributions, Besov spaces.
2000 Mathematics Subject Classification: 42B35, 28C05.